The bell curve below represents the distribution for testing times. The scale on the horizontal axis is equal to the standard deviation. Fill in the indicated boxes.

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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**Title: Understanding Normal Distribution for Exam Time**

**Description:**

The time to complete an exam is approximately normal, with a mean (\(\mu\)) of 44 minutes and a standard deviation (\(\sigma\)) of 5 minutes.

**Graph Explanation:**

The bell curve below illustrates the distribution of testing times, representing a normal distribution. The horizontal axis is marked in increments of the standard deviation (\(\sigma\)), which is 5 minutes in this case. 

Each marked point on the horizontal axis corresponds to a specific value:

- \(\mu - 3\sigma\): 29 minutes
- \(\mu - 2\sigma\): 34 minutes
- \(\mu - \sigma\): 39 minutes
- \(\mu\): 44 minutes
- \(\mu + \sigma\): 49 minutes
- \(\mu + 2\sigma\): 54 minutes
- \(\mu + 3\sigma\): 59 minutes

**Instructions:**

Fill in the indicated boxes using the calculated values for each point on the horizontal axis.
Transcribed Image Text:**Title: Understanding Normal Distribution for Exam Time** **Description:** The time to complete an exam is approximately normal, with a mean (\(\mu\)) of 44 minutes and a standard deviation (\(\sigma\)) of 5 minutes. **Graph Explanation:** The bell curve below illustrates the distribution of testing times, representing a normal distribution. The horizontal axis is marked in increments of the standard deviation (\(\sigma\)), which is 5 minutes in this case. Each marked point on the horizontal axis corresponds to a specific value: - \(\mu - 3\sigma\): 29 minutes - \(\mu - 2\sigma\): 34 minutes - \(\mu - \sigma\): 39 minutes - \(\mu\): 44 minutes - \(\mu + \sigma\): 49 minutes - \(\mu + 2\sigma\): 54 minutes - \(\mu + 3\sigma\): 59 minutes **Instructions:** Fill in the indicated boxes using the calculated values for each point on the horizontal axis.
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